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Three Nonzero Vectors, in 3-Space Are in One Plane

Question 29

Multiple Choice

Three nonzero vectors, Three nonzero vectors, in 3-space are in one plane (coplanar) if: A) B) one of them is a linear combination of the other two. C) one of them is parallel to the cross product of the other two. D) the scalar triple product of , and is zero. E) both B and D. in 3-space are in one plane (coplanar) if:


A) Three nonzero vectors, in 3-space are in one plane (coplanar) if: A) B) one of them is a linear combination of the other two. C) one of them is parallel to the cross product of the other two. D) the scalar triple product of , and is zero. E) both B and D.
B) one of them is a linear combination of the other two.
C) one of them is parallel to the cross product of the other two.
D) the scalar triple product of Three nonzero vectors, in 3-space are in one plane (coplanar) if: A) B) one of them is a linear combination of the other two. C) one of them is parallel to the cross product of the other two. D) the scalar triple product of , and is zero. E) both B and D. , and Three nonzero vectors, in 3-space are in one plane (coplanar) if: A) B) one of them is a linear combination of the other two. C) one of them is parallel to the cross product of the other two. D) the scalar triple product of , and is zero. E) both B and D. is zero.
E) both B and D.

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